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  • Search: subject:"Subexponentiality"
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Year of publication
Subject
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asymptotic dependence 6 regular variation 6 subexponentiality 6 systemic risk 6 Subexponentiality 4 Probability theory 2 Risikomodell 2 Rückversicherung 2 Theorie 2 Theory 2 Versicherungsmathematik 2 Wahrscheinlichkeitsrechnung 2 convolution 2 heavy tails 2 randomly weighted sum 2 renewal process 2 shot noise 2 symmetrization 2 tail probability 2 Actuarial mathematics 1 Reinsurance 1 Risk model 1 Stochastic process 1 Stochastischer Prozess 1
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Online availability
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Free 10
Type of publication
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Book / Working Paper 8 Article 2
Type of publication (narrower categories)
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Working Paper 2 Arbeitspapier 1 Article 1 Article in journal 1 Aufsatz in Zeitschrift 1 Graue Literatur 1 Non-commercial literature 1
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Language
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Undetermined 6 English 4
Author
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Geluk, J.L. 7 Vries, C.G. de 3 Chen, Yiqing 2 Geluk, J. L. 1 Vries, Casper G. de 1 de Vries, C.G. 1 de Vries, de Vries, C.G. 1
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Institution
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Erasmus University Rotterdam, Econometric Institute 2 Faculteit der Economische Wetenschappen, Erasmus Universiteit Rotterdam 2 Tinbergen Institute 1 Tinbergen Instituut 1
Published in...
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Econometric Institute Report 2 Econometric Institute Research Papers 2 Tinbergen Institute Discussion Papers 2 Discussion paper / Tinbergen Institute 1 Risks 1 Risks : open access journal 1 Tinbergen Institute Discussion Paper 1
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Source
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RePEc 6 ECONIS (ZBW) 2 EconStor 2
Showing 1 - 10 of 10
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A renewal shot noise process with subexponential shot marks
Chen, Yiqing - In: Risks 7 (2019) 2, pp. 1-8
We investigate a shot noise process with subexponential shot marks occurring at renewal epochs. Our main result is a precise asymptotic formula for its tail probability. In doing so, some recent results regarding sums of randomly weighted subexponential random variables play a crucial role.
Persistent link: https://www.econbiz.de/10013200481
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A renewal shot noise process with subexponential shot marks
Chen, Yiqing - In: Risks : open access journal 7 (2019) 2/63, pp. 1-8
We investigate a shot noise process with subexponential shot marks occurring at renewal epochs. Our main result is a precise asymptotic formula for its tail probability. In doing so, some recent results regarding sums of randomly weighted subexponential random variables play a crucial role.
Persistent link: https://www.econbiz.de/10012018965
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Weighted Sums of Subexponential Random Variables and Asymptotic Dependence between Returns on Reinsurance Equities
Geluk, J.L.; de Vries, C.G. - 2004
Suppose are independent subexponential random variables with partial sums. We show that if the pairwise sums of the ’s are subexponential, then is subexponential and . The result is applied to give conditions under which as , where are constants such that is a.s. convergent. Asymptotic tail...
Persistent link: https://www.econbiz.de/10010325310
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Weighted sums of subexponential random variables and asymptotic dependence between returns on reinsurance equities
Geluk, J.L.; de Vries, de Vries, C.G. - Faculteit der Economische Wetenschappen, Erasmus … - 2004
Asymptotic tail probabilities for bivariate linear combinations of subexponential random variables are given. These results are applied to explain the joint movements of the stocks of reinsurers. Portfolio investment and retrocession practices in the reinsurance industry, for reasons of...
Persistent link: https://www.econbiz.de/10010837709
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Weighted sums of subexponential random variables and asymptotic dependence between returns on reinsurance equities
Geluk, J.L.; Vries, C.G. de - Erasmus University Rotterdam, Econometric Institute - 2004
systemic risk. AMS 1991 subject classification. Primary 60F05; secondary 62E20. Key words. Subexponentiality, regular variation … subexponentiality in different areas, the reader is referred to the book by Embrechts, Kl¨uppelberg and Mikosch [13] or, more recently … of regular variation of the tail function is replaced with subexponentiality plus a one-sided growth condition. Although …
Persistent link: https://www.econbiz.de/10004991125
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Weighted Sums of Subexponential Random Variables and Asymptotic Dependence between Returns on Reinsurance Equities
Geluk, J.L.; Vries, C.G. de - Tinbergen Institute - 2004
Suppose are independent subexponential random variables with partial sums. We show that if the pairwise sums of the ’s are subexponential, then is subexponential and . The result is applied to give conditions under which as , where are constants such that is a.s. convergent. Asymptotic tail...
Persistent link: https://www.econbiz.de/10005281962
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Weighted Sums of Subexponential Random Variables and Asymptotic Dependence between Returns on Reinsurance Equities
Geluk, J.L.; Vries, C.G. de - Tinbergen Instituut - 2004
Suppose are independent subexponential random variables with partial sums. We show that if the pairwise sums of the ’s are subexponential, then is subexponential and . The result is applied to give conditions under which as , where are constants such that is a.s. convergent. Asymptotic tail...
Persistent link: https://www.econbiz.de/10011255556
Saved in:
Cover Image
Weighted sums of subexponential random variables and asymptotic dependence between Returns on reinsurance equities
Geluk, J. L.; Vries, Casper G. de - 2004
Suppose are independent subexponential random variables with partial sums. We show that if the pairwise sums of the ’s are subexponential, then is subexponential and . The result is applied to give conditions under which as , where are constants such that is a.s. convergent. Asymptotic tail...
Persistent link: https://www.econbiz.de/10011337998
Saved in:
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Asymptotics in the symmetrization inequality
Geluk, J.L. - Faculteit der Economische Wetenschappen, Erasmus … - 2003
We give a sufficient condition for i.i.d. random variables X1,X2 in order to have P{X1-X2>x} ~ P{|X1|>x} as x tends to infinity. A factorization property for subexponential distributions is used in the proof. In a subsequent paper the results will be applied to model fragility of financial markets.
Persistent link: https://www.econbiz.de/10010837803
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Asymptotics in the symmetrization inequality
Geluk, J.L. - Erasmus University Rotterdam, Econometric Institute - 2003
We give a sufficient condition for i.i.d. random variables X1,X2 in order to have P{X1-X2>x} ~ P{|X1|>x} as x tends to infinity. A factorization property for subexponential distributions is used in the proof. In a subsequent paper the results will be applied to model fragility of financial markets.
Persistent link: https://www.econbiz.de/10008584695
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